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        <item>
            <title>Re: incomplete-Gamma-based zeta, Li, and Phi numerics</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=7926907&amp;tstart=0#7926907</link>

        

            <description><![CDATA[<br>Milan Novotný schrieb:<br><font color="#660066">&gt; <br>&gt; Ano, presne tak, máte naprostou pravdu.<br>&gt; <br>&gt; Milan</font><br><br><br>I]]></description>

        

            <jf:creationDate>Nov 22, 2012 7:35:59 PM</jf:creationDate>
            <jf:modificationDate>Nov 22, 2012 7:35:59 PM</jf:modificationDate>
            <jf:author>clicliclic@freenet.de</jf:author>
            <jf:replyCount>0</jf:replyCount>
        </item>

        <item>
            <title>Re: incomplete-Gamma-based zeta, Li, and Phi numerics</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=7926705&amp;tstart=0#7926705</link>

        

            <description><![CDATA[<br><br>Ano, p?esn? tak, máte naprostou pravdu.<br><br>Milan<br>]]></description>

        

            <jf:creationDate>Nov 22, 2012 7:34:13 AM</jf:creationDate>
            <jf:modificationDate>Nov 22, 2012 7:34:13 AM</jf:modificationDate>
            <jf:author>xnovotnym@math.muni.cz</jf:author>
            <jf:replyCount>1</jf:replyCount>
        </item>

        <item>
            <title>incomplete-Gamma-based zeta, Li, and Phi numerics</title>
        
            <link>http://mathforum.org/kb/thread.jspa?messageID=7925727&amp;tstart=0#7925727</link>

        

            <description><![CDATA[<br>I have looked into R.E. Crandall's formulae for the numerical evaluation<br>of the Riemann zeta function, the polylogarithm, and the]]></description>

        

            <jf:creationDate>Nov 19, 2012 4:55:42 PM</jf:creationDate>
            <jf:modificationDate>Nov 19, 2012 4:55:42 PM</jf:modificationDate>
            <jf:author>clicliclic@freenet.de</jf:author>
            <jf:replyCount>2</jf:replyCount>
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